This article is cited in 4 scientific papers (total in 4 papers)
Exact Orders of Computational (Numerical) Diameters in Problems of Reconstructing Functions and Sampling Solutions of the Klein–Gordon Equation from Fourier Coefficients
Citation:
N. Temirgaliev, K. E. Sherniyazov, M. E. Berikhanova, “Exact Orders of Computational (Numerical) Diameters in Problems of Reconstructing Functions and Sampling Solutions of the Klein–Gordon Equation from Fourier Coefficients”, Mathematics and Informatics, 2, Dedicated to 75th Anniversary of Anatolii Alekseevich Karatsuba, Sovrem. Probl. Mat., 17, Steklov Math. Institute of RAS, Moscow, 2013, 179–207; Proc. Steklov Inst. Math., 282, suppl. 1 (2013), S165–S191
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\paper Exact Orders of Computational (Numerical) Diameters in Problems of Reconstructing Functions and Sampling Solutions of the Klein--Gordon Equation from Fourier Coefficients
\inbook Mathematics and Informatics, 2
\bookinfo Dedicated to 75th Anniversary of Anatolii Alekseevich Karatsuba
\serial Sovrem. Probl. Mat.
\yr 2013
\vol 17
\pages 179--207
\publ Steklov Math. Institute of RAS
\publaddr Moscow
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\crossref{https://doi.org/10.4213/spm50}
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\jour Proc. Steklov Inst. Math.
\yr 2013
\vol 282
\issue , suppl. 1
\pages S165--S191
\crossref{https://doi.org/10.1134/S0081543813070109}
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Linking options:
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https://doi.org/10.4213/spm50
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This publication is cited in the following 4 articles:
Galiya Taugynbayeva, Shapen Azhgaliyev, Aksaule Zhubanysheva, Nurlan Temirgaliyev, “Full C(N)D-study of computational capabilities of Lagrange polynomials”, Mathematics and Computers in Simulation, 227 (2025), 189
N. Temirgaliyev, Sh. K. Abikenova, Sh. U. Azhgaliev, G. E. Taugynbaeyva, “The Radon transform in the scheme C(N)D-inverstigations and the quasi-Monte Carlo theory”, Russian Math. (Iz. VUZ), 64:3 (2020), 87–92
N. Temirgaliev, A. Zh. Zhubanysheva, “Computational (Numerical) diameter in a context of general theory of a recovery”, Russian Math. (Iz. VUZ), 63:1 (2019), 79–86
A. Zh. Zhubanysheva, N. Temirgaliev, “Informative cardinality of trigonometric Fourier coefficients and their limiting error in the discretization of a differentiation operator in multidimensional Sobolev classes”, Comput. Math. Math. Phys., 55:9 (2015), 1432–1443